Yuhao Zheng , Jingyu Huang , Xiaonong Wang , Xinxin Fu , Hao Zeng
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引用次数: 0
Abstract
Based on a state-constrained model predictive control strategy, incorporating relaxation factors into the cost function, we address open-loop instability and excessive vertical dynamic responses for high-speed maglev trains (velocity, acceleration) caused by track irregularities. This approach addresses the open-loop instability and the excessive vertical velocity and acceleration responses caused by track irregularities. Simulation results under various operating conditions demonstrate the effectiveness of the proposed strategy in reducing the maximum vertical responses of the high-speed maglev train compared to an unconstrained approach. Adjusting the prediction time domain and weight parameters analyzes the impact on the suspension state, and thresholds for effective control are determined. The research findings indicate that the proposed strategy, combining relaxation factors and state constraints, offers significant advantages in precise system control, multi-objective optimization of control parameters, and enhanced system adaptability under complex operating conditions. This provides a theoretical foundation and data support for optimizing the stability control of high-speed maglev levitation systems.
期刊介绍:
Applied Mathematical Modelling focuses on research related to the mathematical modelling of engineering and environmental processes, manufacturing, and industrial systems. A significant emerging area of research activity involves multiphysics processes, and contributions in this area are particularly encouraged.
This influential publication covers a wide spectrum of subjects including heat transfer, fluid mechanics, CFD, and transport phenomena; solid mechanics and mechanics of metals; electromagnets and MHD; reliability modelling and system optimization; finite volume, finite element, and boundary element procedures; modelling of inventory, industrial, manufacturing and logistics systems for viable decision making; civil engineering systems and structures; mineral and energy resources; relevant software engineering issues associated with CAD and CAE; and materials and metallurgical engineering.
Applied Mathematical Modelling is primarily interested in papers developing increased insights into real-world problems through novel mathematical modelling, novel applications or a combination of these. Papers employing existing numerical techniques must demonstrate sufficient novelty in the solution of practical problems. Papers on fuzzy logic in decision-making or purely financial mathematics are normally not considered. Research on fractional differential equations, bifurcation, and numerical methods needs to include practical examples. Population dynamics must solve realistic scenarios. Papers in the area of logistics and business modelling should demonstrate meaningful managerial insight. Submissions with no real-world application will not be considered.